Math Problem Statement

A graph of a function is shown to the right. Using the​ graph, find the following function​ values; that​ is, given the​ inputs, find the outputs.

​f(negative 8−8​)

​f(0)

​f(minus−44​)

Question content area bottom left

Part 1

​f(negative 8−8​)equals=enter your response here

Part 2

​f(0)equals=enter your response here

Part 3

​f(minus−44​)equals=enter your response here

...

Question content area right

Part 1

-16-12-8-4481216-16-12-8-4481216xy

Solution

To find the function values f(8)f(-8), f(0)f(0), and f(4)f(-4) from a graph, we need to locate the points on the graph corresponding to the given xx values and then determine their corresponding yy values (outputs).

Unfortunately, I cannot see the graph you mentioned. However, I can guide you on how to read it to find the required outputs.

Steps to Find the Function Values

  1. Find f(8)f(-8):

    • Look at the x=8x = -8 on the graph.
    • Determine the yy-coordinate of the point where x=8x = -8. This yy-coordinate is the value of f(8)f(-8).
  2. Find f(0)f(0):

    • Look at the x=0x = 0 on the graph.
    • Determine the yy-coordinate of the point where x=0x = 0. This yy-coordinate is the value of f(0)f(0).
  3. Find f(4)f(-4):

    • Look at the x=4x = -4 on the graph.
    • Determine the yy-coordinate of the point where x=4x = -4. This yy-coordinate is the value of f(4)f(-4).

Please Upload the Graph

If you upload the graph, I can provide more specific answers based on its visual data.

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Further Related Questions:

  1. How do you find the domain and range of a function from its graph?
  2. What is the behavior of a function as xx \to \infty or xx \to -\infty?
  3. How can you determine if a function is increasing or decreasing from its graph?
  4. What is the significance of the intercepts of a function's graph?
  5. How do you determine if a graph represents a function?

Tip:

When interpreting a graph, always pay attention to the scale on both the x and y axes; it helps ensure accuracy in finding values.

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Math Problem Analysis

Mathematical Concepts

Functions
Graph Interpretation
Coordinates

Formulas

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Theorems

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Suitable Grade Level

Grades 6-8